Results 161 to 170 of about 16,880 (218)
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2020
Abstract Chapters 16–19 are a case study of the family that produced the best-selling vernacular literary author of sixteenth-century France: Clément Marot. The example of this family also provides one way of examining the relationship to family and social hierarchy of a genre of writing that was fundamental to literate culture: poetry ...
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Abstract Chapters 16–19 are a case study of the family that produced the best-selling vernacular literary author of sixteenth-century France: Clément Marot. The example of this family also provides one way of examining the relationship to family and social hierarchy of a genre of writing that was fundamental to literate culture: poetry ...
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Cahiers de l'Association internationale des études francaises, 1967
Mayer C.-A. Marot et l'archaïsme. In: Cahiers de l'Association internationale des études francaises, 1967, n°19. pp. 27-37.
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Mayer C.-A. Marot et l'archaïsme. In: Cahiers de l'Association internationale des études francaises, 1967, n°19. pp. 27-37.
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2010
[A far-reaching analysis of Clement Marot’s poetry (mainly his Psalm paraphrases) shows that this poet was much more than a frivolous court poet; he was touched by the humanist yearning to restore old texts (in this case the Jewish Psalter) to their original glory.
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[A far-reaching analysis of Clement Marot’s poetry (mainly his Psalm paraphrases) shows that this poet was much more than a frivolous court poet; he was touched by the humanist yearning to restore old texts (in this case the Jewish Psalter) to their original glory.
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The Indexer, 1998
Creation de l'index du livre Le ton beau de marot: in praise of the music of language par son auteur ...
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Creation de l'index du livre Le ton beau de marot: in praise of the music of language par son auteur ...
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2020
For a commutative ring R with total quotient ring T(R), R is said to be valuative if for each nonzero \(t \in T(R)\) at least one of the extensions \(R\subseteq R[t]\) and \(R\subseteq R[(R: t)]\) has no proper intermediate rings. There are weak and strong versions: R is weakly valuative if for each pair \(s,t\in T(R)\backslash \{0\}\) such that \(st ...
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For a commutative ring R with total quotient ring T(R), R is said to be valuative if for each nonzero \(t \in T(R)\) at least one of the extensions \(R\subseteq R[t]\) and \(R\subseteq R[(R: t)]\) has no proper intermediate rings. There are weak and strong versions: R is weakly valuative if for each pair \(s,t\in T(R)\backslash \{0\}\) such that \(st ...
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